Abstract
AbstractIn this article, we present a concavity property of the minimal
$L^{2}$
integrals related to multiplier ideal sheaves with Lebesgue measurable gain. As applications, we give necessary conditions for our concavity degenerating to linearity, characterizations for 1-dimensional case, and a characterization for the holding of the equality in optimal
$L^2$
extension problem on open Riemann surfaces with weights may not be subharmonic.
Publisher
Cambridge University Press (CUP)
Cited by
1 articles.
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